axiom of countable choice
axiom of choice
axiom of regularity
nondeterminism
axiom of infinity
axiom of pairing
free will theorem
recursively enumerable
equivocation
determinablism
rationalism
predimension
well-order
hypersemigroup
partition
partition of unity
theory
many-sorted logic
co-recursively enumerable
axiom of extensionality
dialetheism
almost
Feit-Thompson theorem
Sylow theorem
counterintuition
alternating group
Zorn's lemma
law of nontriviality
holism
minorant
default
mathematical group
underselect
metaconjecture
parcel
group
toss-up
Löwenheim-Skolem theorem
Matiyasevich's theorem
bag
nondeterministic
Turing jump
Gowers norm
Gibbard's theorem
imagine
algebraic structure
multiple
σ-finite measure
RE
principle of parsimony
Zermelo-Fraenkel set theory
selectively
non-empty
Occam's Razor
noncommutability
minimax
choice function
counterinstance
discrete
Ockham's Razor
computable
axiom of union
law of parsimony
undetermined
intuiting
set
set theoretically
σ-algebra
dropdown
impetuousness
function
multi-armed bandit
multiselection
what do I know
structure
conjecture
anafunctor
nef
intuitionistic logic
primitive recursive
medoid
law of noncontradiction
majority rule
polyton
trivialist
derangement
syncratic
finitary
Sperner's theorem
invariantism
undercount
xor
Young diagram
hyperexpansive
eor
quadrilemma
infinitism
Allais paradox
informal fallacy

English words for 'A weaker form of the axiom of choice that states that every countable collection of nonempty sets must have a choice function; equivalently, the statement that the direct product of a countable collection of nonempty sets is nonempty.'

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